\(N = 3\) SCFTs in 4 dimensions and non-simply laced groups

DOI10.1007/JHEP06(2020)125zbMath1437.81091arXiv2004.03919OpenAlexW3105254372MaRDI QIDQ783939

Mikhail Evtikhiev

Publication date: 4 August 2020

Published in: Journal of High Energy Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2004.03919

zbMATH Keywords

conformal field theorytheoryextended supersymmetrysupersymmetric gauge

Mathematics Subject Classification ID

Supersymmetric field theories in quantum mechanics (81T60) Yang-Mills and other gauge theories in quantum field theory (81T13) Infinite-dimensional groups and algebras motivated by physics, including Virasoro, Kac-Moody, (W)-algebras and other current algebras and their representations (81R10) Finite-dimensional groups and algebras motivated by physics and their representations (81R05) Yang-Mills and other gauge theories in mechanics of particles and systems (70S15)

Related Items (3)

Non-invertible symmetries of \(\mathcal{N} = 4\) SYM and twisted compactification ⋮ Exceptional moduli spaces for exceptional \(\mathcal{N} = 3\) theories ⋮ An \(\mathcal{N} = 1\) Lagrangian for an \(\mathcal{N} = 3\) SCFT

Cites Work

• Central charges of \(\mathcal N = 2\) superconformal field theories in four dimensions
• Reading between the lines of four-dimensional gauge theories
• Electric-magnetic duality and the geometric Langlands program
• 4d \( \mathcal{N}=3 \) indices via discrete gauging
• S-folds and 4d \( \mathcal{N} =3\) superconformal field theories
• The singularity structure of scale-invariant rank-2 Coulomb branches
• Coulomb branches with complex singularities
• 4d \(\mathcal{N} =2\) theories with disconnected gauge groups
• Gauge theories from principally extended disconnected gauge groups
• Geometric constraints on the space of \( \mathcal{N}=2\) SCFTs. III: Enhanced Coulomb branches and central charges
• Some integral representations of complex reflection groups
• Discrete gauge theories of charge conjugation
• Geometric classification of 4d \( \mathcal{N}=2 \) SCFTs
• Finite Unitary Reflection Groups

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